We develop numerically stable and accurate stochastic simulation approaches for solving dynamic economic models. First, instead of standard least-squares approximation methods, we examine a variety of alternatives, including least- squares methods using singular value decomposition and Tikhonov regulariza- tion, least-absolute deviations methods, and principal component regression method, all of which are numerically stable and can handle ill-conditioned prob- lems. Second, instead of conventional Monte Carlo integration, we use accurate quadrature and monomial integration. We test our generalized stochastic simu- lation algorithm (GSSA) in three applications: the standard representative–agent neoclassical growth model, a model with rare disasters, and a multicountry model with hundreds of state variables. GSSA is simple to program, and MATLAB codes are provided. Keywords. Stochastic simulation, generalized stochastic simulation algorithm, parameterized expectations algorithm, least absolute deviations, linear program- ming, regularization. JEL classification. C63, C68.
MLA
Judd, Kenneth L., et al. “Numerically stable and accurate stochastic simulation approaches for solving dynamic economic models.” Quantitative Economics, vol. 2, .no 2, Econometric Society, 2011, pp. -,
Chicago
Judd, Kenneth L., Lilia Maliar, and Serguei Maliar. “Numerically stable and accurate stochastic simulation approaches for solving dynamic economic models.” Quantitative Economics, 2, .no 2, (Econometric Society: 2011), -.
APA
Judd, K. L., Maliar, L., & Maliar, S. (2011). Numerically stable and accurate stochastic simulation approaches for solving dynamic economic models. Quantitative Economics, 2(2), -.
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